Pages that link to "Item:Q2661522"

The following pages link to A polynomial-time algorithm for computing a Pareto optimal and almost proportional allocation (Q2661522):

Displaying 22 items.

• Pareto efficient solution and the class of \(\alpha\)-major efficient solutions (Q1335336) (← links)
• An algorithm for identifying fair and optimal allocations (Q1934132) (← links)
• Picking sequences and monotonicity in weighted fair division (Q2060703) (← links)
• Almost envy-freeness for groups: improved bounds via discrepancy theory (Q2166776) (← links)
• A polynomial algorithm for maxmin and minmax envy-free rent division on a soft budget (Q2171847) (← links)
• Pareto optimal allocations and dynamic programming (Q2267303) (← links)
• Algorithms for Pareto optimal exchange with bounded exchange cycles (Q2294333) (← links)
• Computing a small agreeable set of indivisible items (Q2321268) (← links)
• When dividing mixed manna is easier than dividing goods: competitive equilibria with a constant number of chores (Q2670938) (← links)
• On computing Pareto stable assignments (Q2904778) (← links)
• Efficient Fair Division with Minimal Sharing (Q5095173) (← links)
• Finding the Pareto optimal equitable allocation of homogeneous divisible goods among three players (Q5228474) (← links)
• Fair in the Eyes of Others (Q5870502) (← links)
• Obtaining a proportional allocation by deleting items (Q5925523) (← links)
• Computing welfare-maximizing fair allocations of indivisible goods (Q6109821) (← links)
• Fair division of indivisible goods: recent progress and open questions (Q6136107) (← links)
• Approximately EFX allocations for indivisible chores (Q6152663) (← links)
• Weighted fair division with matroid-rank valuations: monotonicity and strategyproofness (Q6204157) (← links)
• Almost proportional allocations of indivisible chores: computation, approximation and efficiency (Q6566645) (← links)
• Weighted fair division of indivisible items: a review (Q6602330) (← links)
• Fair division with allocator's preference (Q6609128) (← links)
• One quarter each (on average) ensures proportionality (Q6609175) (← links)